Graph the quadrilateral wxyz with vertices w(–4, –1), x(–6, 1), y(–8, –1), and z(–6, –3). rotate the figure 90° counterclockwise and graph the rotation.

Option C

When you rotate a point you could rotate it in Clockwise direction because that's how the hand of a clock move, or rotate it in Counterclockwise direction that's the opposite rotation. In math, counterclockwise is defined as being a positive rotation while clockwise is defined as being a negative rotation. Rotating a whole shape means we're rotating every point in the shape.

On the coordinate plane, consider the point (x,y). To rotate this point by 90° around the origin in counterclockwise direction, you can always swap the x- and y-coordinates and then multiply the new x-coordinate by -1. In a mathematical language this is as follows:

By applying this rule to every point we have:

The figure below shows the original shape in green while the rotated shape is the one in red. As you can see, this figure matches the option C.

b. the decimal could be two-tenths.

step-by-step explanation:

glide reflection.

its mainly because the pattern will be infinite and will never end. it will look like a gilder or like a filpbook when set to motion.